Арапски бројеви — разлика између измена

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Ред 1:
[[Датотека:Arabic Numerals.svg|мини|десно|300п|Арапски бројеви]]
[[Датотека:Telephone keypad 20080726.jpg|мини|250п|Дугмад за унос цифара телефона]]
'''Арапски бројеви'''{{sfn|Thorndike|2008|pp=102}}<ref name="HA">{{harvnb|Schipp|2008|pp=387}}</ref> (или '''''индо-арапски бројеви'''''<ref>{{Cite book|last=Fenna|first=Donald|title=A Dictionary of Weights, Measures, and Units|year=2002|publisher=Oxford University Press|location=New York|isbn=978-0-19-860522-5|pages=90& 202}}; ''-{"Fibonacci, in a book of 1202, brought the Indo-Arabic numerals, with their zero cypher and decimal point, into European culture."; "... these characters are more appropriately called at least'' Indo-Arabic ''numerals."}-''</ref>) назив је за следећих десет [[цифра|цифара]]: 0 (нула), 1 (један), 2 (два), 3 (три), 4 (четири), 5 (пет), 6 (шест), 7 (седам), 8 (осам), 9 (девет). У [[декадни систем|бројевном систему с базом 10]], с тих десет цифара се може представити било који жељени [[број]].<ref>{{Cite book| first1=Richard |last1= Bulliet|first2= Pamela |last2=Crossley|first3= Daniel |last3=Headrick,|first4= Steven |last4= Hirsch|first5= Lyman |last5= Johnson| title = The Earth and Its Peoples: A Global History, Volume 1|pages= 192|quote = Indian mathematicians invented the concept of zero and developed the "Arabic" numerals and system of place-value notation used in most parts of the world today
|publisher = Cengage Learning
|year=2010|url=https://books.google.com/books?id=dOxl71w-jHEC&pg=PA192|isbn=978-1-4390-8474-8|pages=}}</ref>
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== Литература ==
{{refbegin|2}}
* {{Cite book | ref = harv |last1 = Lumpkin| first1 = Beatrice| last2 = Strong| first2 = Dorothy| title = Multicultural science and math connections: middle school projects and activities| publisher = Walch Publishing|year=1995|url=https://books.google.com/?id=2LgG8lsJQmAC&pg=PA118|isbn=978-0-8251-2659-8|pages=118}}
* {{Cite book | ref = harv |last1 = Schipp| first1 = Bernhard| last2 = Krämer| first2 = Walter| title = Statistical Inference, Econometric Analysis and Matrix Algebra: Festschrift in Honour of Götz Trenkler| publisher = [[Springer Science+Business Media|Springer]]|year=2008|url=https://books.google.com/?id=t6XfLJzqO_kC&pg=PA387|isbn=978-3-7908-2120-8|pages=387}}
* {{Cite book | ref = harv |last=Thorndike| first = Edward| title = The Thorndike Arithmetics, Book One| publisher = BiblioBazaar, LLC|year=2008|url=https://books.google.com/?id=y3agVFn5HMoC&pg=PA102|isbn=978-0-559-24262-5|pages=102}}
* {{Cite book | ref = harv |last=Ore|first=Oystein|title=Number Theory and Its History|publisher=Dover|year=1988|pages=19-24|chapter=Hindu-Arabic numerals|isbn=978-0-486-65620-5}}.
* {{Citation|last=Burnett|first=Charles|title=The Semantics of Indian Numerals in Arabic, Greek and Latin|journal=Journal of Indian Philosophy,|publisher=Springer-Netherlands|volume=34|issue=1–2|year=2006|pages=15-30|doi=10.1007/s10781-005-8153-z
}}.
Ред 38:
| publication-year=|isbn=978-0-691-11485-9
}}.
* {{Cite book | ref = harv |first1=Richard |last1= Bulliet|first2= Pamela |last2=Crossley|first3= Daniel |last3=Headrick,|first4= Steven |last4= Hirsch|first5= Lyman |last5= Johnson| title = The Earth and Its Peoples: A Global History, Volume 1|pages=192}}
{{refend}}